<h2>Answer</h2>
The slope of the line is -8
<h2>Explanation </h2>
To find the slope of our line we are going to use the slope formula:

where
is the slope of the line
are coordinates of the first point
are the coordinates of the second point
We know that the first point on our graph is (0, 6), so
and
. We also know that the second point is (1, -2), so
and
. Let's replace those values in our formula:




We can conclude that the slope of the line passing through the points (0, 6) and (1, -2) is -8.
Answer:
A. g = 4n
Step-by-step explanation:
Notice that the values of g are 4 times the corresponding values of n.
Therefore g = 4n.
Answer:
a) Add 4 to both sides, and then divide by 2. The solution is
.
Step-by-step explanation:
Question:
Which of the following describes the correct process for solving the equation 2x − 4 = 20 and arrives at the correct solution?
a) Add 4 to both sides, and then divide by 2. The solution is x = 12.
b) Divide both sides by −4, and then subtract 2. The solution is x = −7.
c) Subtract 4 from both sides, and then divide by 2. The solution is x = −12.
d) Multiply both sides by −4, and then divide by 2. The solution is x = −40.
Solution:
Given equation:

We need to determine the steps in order to solve for
.
Solving for
.
Step 1: Adding 4 both sides.


Step 2: Dividing both sides by 2.

∴ 
Thus, we added 4 both sides and then divided both sides by 2 to get solution = 12
The method for working out how much they each paid is incorrect, lets look at it from a different perspective.
The 3 guys paid him $30, now he gives back $5 to the guys.
So there is $25 with the owner and $5 with the bell boy.
Now the bell boy keeps $2 and gives back $3, $1 to each of the guys.
So there is $25 with the owner, $2 with the bell boy and $3 with the guys.
Now indeed the guys paid $30 - $3 which is $27 dollars, but we can see that that is now split between the owner and the bell boy as $25 + $2 = $27 dollars.
I think it's equal to 1 because every expression with the exponent of zero is equal to 1, idk for sure though